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Physics
If the gravitational potential on the surface of earth is V0, then potential at a point at height half of the radius of earth is
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Q. If the gravitational potential on the surface of earth is $V_{0}$, then potential at a point at height half of the radius of earth is
Gravitation
A
$\frac{V_{0}}{2}$
49%
B
$\frac{2}{3} V_{0}$
22%
C
$\frac{v_{0}}{3}$
19%
D
$\frac{3 V_{0}}{2}$
11%
Solution:
Gravitational potential on the surface,
$V_{0}=-\frac{G M_{e}}{R_{e}}$
Gravitational potential at height $h$,
$V_{n} =-\frac{G M_{e}}{\left(R_{e}+\frac{R_{e}}{2}\right)}$
$=-\frac{2}{3} \frac{G M_{e}}{R_{e}}$
$=\frac{2}{3} V_{0}$